Josephspfennig Declaration 2023
To the Josephspfennig declaration we go back to the year 0, when Joseph wants to invest some money for him at the birth of his son. For this purpose he takes a penny and goes to the bank. At that time the interest rates were even better than today and he could fix an interest rate of a proud 5%.
"5% interest on a penny, what will Jesus be able to buy with that later?" You think?
Now the story continues. Neither Joseph nor Jesus ever think of investing money again and forget the penny invested in the bank. Year after year passes, every year 5% interest is added to the account. Before you scroll on, please think for yourself: How much wealth will one penny (also centime or cent) become 2020 years later, if you receive 5% compound interest every year?
1,000CHF, 50,000CHF, 10 million francs or something completely different?
Read Silvio Gesell, Michael Unterguggenberger, Dieter Suhr, Helmuth Creutz, Margrit Kennedy and many more. Then you will know more. You can familiarise yourself with the topic on an equal footing. Have fun🌈
The articles by Markus Krall, who has long been in favour of the theory of sovereign money or a gold-backed currency, are interesting.
However, the practicability of its implementation may be questioned. In a world where growth and expansion seem to be the religion.
Or would it be? If this had existed, we might not be as far along today in terms of technology, but the imbalances and destruction of the planet would probably be far less advanced.
Best regards
Hey,
beautiful page.
'Josephspfennig example with 5% interest and 1 centime initial capital with a term of 2002 years: ' Here you surely mean a term of 2020 years.
LG
Dirk
Hello Dirk,
Correct, there was a typo, thank you 🙂
Nice explanation and pictures. But a question: Would one not have to calculate with the volume for golden earths and suns? Gold has a density of approx. 19.3 g/cm^3 and the earth only an average density of 5.5 g/cm^3. If I weigh the mass of the earth in gold, I have only approx. 28% of the volume, thus a very much smaller sphere.
Hello Joe
thank you for your feedback and for thinking along.
Let's think "out loud" together again 🙂 The density results from the quotient of mass and volume. If we have a mass X (our amount of gold) and know the density of gold, we can extrapolate to the volume. The volume then assumes the size of many suns, but is based on the density of gold.
Should be all correct, right? 🙂
Dear Eric
You made a small mistake with your formula "0.01 * ( 1 + 0.005)^2020 = 63.443e^39". 5% is 0.05. So you are calculating with half a per cent (0.5%).
Best regards
Engelbert
Is corrected, thank you!